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On the Hilbert transform

Analysis Mathematica, 1987
The Hilbert transform of f is given by the formula \(Hf(x)=(1/\pi)\int^{\infty}_{-\infty}(x-t)^{-1}f(t)dt,\) where the integral is taken in the principal value sense. Let \(L^*\) be the collection of all function f such that \((1+| t|)^{-1}f(t)\) is integrable on (-\(\infty,\infty)\), and let \(L^ p_{\alpha}(R)\) be the class of function f for which \(\
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The Hilbert Transform

2010
Publisher Summary This chapter focuses on a generalized way of treating narrow-banded processes from mathematical and physical points of view using the Hilbert transform. The methods described are not limited to narrow-banded processes but work perfectly well for broad-banded spectra as well. When working with theoretical or experimental wave trains,
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Hilbert Transforms

2009
The Hilbert transform has many uses, including solving problems in aerodynamics, condensed matter physics, optics, fluids, and engineering. Written in a style that will suit a wide audience (including the physical sciences), this book will become the reference of choice on the topic, whatever the subject background of the reader.
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ON HILBERT TRANSFORMS

The Quarterly Journal of Mathematics, 1932
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ON HILBERT TRANSFORMS

The Quarterly Journal of Mathematics, 1962
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On an Inequality for the Hilbert Transform

Journal of the London Mathematical Society, 1977
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A Generalisation of the Hilbert Transform

Journal of the London Mathematical Society, 1965
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ON THE FINITE HILBERT TRANSFORMATION

The Quarterly Journal of Mathematics, 1951
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On a Modification of the Hilbert Transform

Journal of the London Mathematical Society, 1967
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Hilbert transform in vibration analysis

Mechanical Systems and Signal Processing, 2011
Michael Feldman
exaly  

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